| 1 |
Ses 1: Logic and Foundations |
Sec. 1-2 |
| 2 |
Ses 2-3: Relations, Cardinality, Axiom of Choice |
Sec. 3-9 |
| 3 |
Ses 4-5: Topologies, Closed Sets |
Sec. 12-17 |
| 4 |
Ses 6-7: Continuous Functions, Arbitrary Products |
Sec. 18-19 |
| 5 |
Ses 8-9: Metric Topologies |
Sec. 20-21 |
| 6 |
Ses 10: Quotient Topology |
Sec. 22 |
| 7 |
Ses 11-12: Connected Spaces, Compact Spaces |
Sec. 23-26 |
| 8 |
Ses 13-14: More about Compactness |
Sec. 27-29 |
| 9 |
Ses 15: Well-ordered Sets, Maximum Principle
Ses 16: Midterm Exam |
Sec. 10-11 |
| 10 |
Ses 17-18: Countability and Separation Axioms |
Sec. 30-32 |
| 11 |
Ses 19-20: Urysohn Lemma, Metrization |
Sec. 33-34 |
| 12 |
Ses 21: Tietze Theorem |
Sec. 35 |
| 13 |
Ses 22-23: Tychonoff Theorem, Stone-Cech Compactification |
Sec. 37-38 |
| 14 |
Ses 24-25: Baire Spaces, Dimension Theory |
pp. 264-267, pp. 294-296, pp. 304-308, Theorem 50.6
|
| 15 |
Ses 26: Imbedding in Euclidean Space |
Sec. 36, pp. 309-313 |
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Final Exam |
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